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TRS Equat 89423 pair #381732652
details
property
value
status
complete
benchmark
AC08.xml
ran by
Akihisa Yamada
cpu timeout
1200 seconds
wallclock timeout
300 seconds
memory limit
137438953472 bytes
execution host
n022.star.cs.uiowa.edu
space
Mixed_AC_and_C
run statistics
property
value
solver
muterm 5.18
configuration
default
runtime (wallclock)
3.36694979668 seconds
cpu usage
2.733565829
max memory
1.0420224E7
stage attributes
key
value
output-size
48958
starexec-result
YES
output
/export/starexec/sandbox2/solver/bin/starexec_run_default /export/starexec/sandbox2/benchmark/theBenchmark.xml /export/starexec/sandbox2/output/output_files -------------------------------------------------------------------------------- YES Problem 1: (VAR x y z) (THEORY (AC and or) (C eq neq)) (RULES and(x,or(x,y)) -> x and(x,false) -> false and(x,true) -> x and(x,x) -> x eq(x,x) -> true neq(x,x) -> false not(and(x,y)) -> or(not(x),not(y)) not(eq(x,y)) -> neq(x,y) not(neq(x,y)) -> eq(x,y) not(not(x)) -> x not(or(x,y)) -> and(not(x),not(y)) not(false) -> true not(true) -> false or(and(x,y),z) -> and(or(x,z),or(y,z)) or(x,false) -> x or(x,true) -> true or(x,x) -> x ) Problem 1: Dependency Pairs Processor: -> FAxioms: AND(and(x3,x4),x5) = AND(x3,and(x4,x5)) AND(x3,x4) = AND(x4,x3) EQ(x3,x4) = EQ(x4,x3) NEQ(x3,x4) = NEQ(x4,x3) OR(or(x3,x4),x5) = OR(x3,or(x4,x5)) OR(x3,x4) = OR(x4,x3) -> Pairs: AND(and(x,or(x,y)),x3) -> AND(x,x3) AND(and(x,false),x3) -> AND(false,x3) AND(and(x,true),x3) -> AND(x,x3) AND(and(x,x),x3) -> AND(x,x3) NOT(and(x,y)) -> NOT(x) NOT(and(x,y)) -> NOT(y) NOT(and(x,y)) -> OR(not(x),not(y)) NOT(eq(x,y)) -> NEQ(x,y) NOT(neq(x,y)) -> EQ(x,y) NOT(or(x,y)) -> AND(not(x),not(y)) NOT(or(x,y)) -> NOT(x) NOT(or(x,y)) -> NOT(y) OR(and(x,y),z) -> AND(or(x,z),or(y,z)) OR(and(x,y),z) -> OR(x,z) OR(and(x,y),z) -> OR(y,z) OR(or(and(x,y),z),x3) -> AND(or(x,z),or(y,z)) OR(or(and(x,y),z),x3) -> OR(and(or(x,z),or(y,z)),x3) OR(or(and(x,y),z),x3) -> OR(x,z) OR(or(and(x,y),z),x3) -> OR(y,z) OR(or(x,false),x3) -> OR(x,x3) OR(or(x,true),x3) -> OR(true,x3) OR(or(x,x),x3) -> OR(x,x3) -> EAxioms: and(and(x3,x4),x5) = and(x3,and(x4,x5)) and(x3,x4) = and(x4,x3) eq(x3,x4) = eq(x4,x3) neq(x3,x4) = neq(x4,x3) or(or(x3,x4),x5) = or(x3,or(x4,x5)) or(x3,x4) = or(x4,x3) -> Rules: and(x,or(x,y)) -> x and(x,false) -> false and(x,true) -> x and(x,x) -> x eq(x,x) -> true neq(x,x) -> false not(and(x,y)) -> or(not(x),not(y)) not(eq(x,y)) -> neq(x,y) not(neq(x,y)) -> eq(x,y) not(not(x)) -> x not(or(x,y)) -> and(not(x),not(y)) not(false) -> true not(true) -> false or(and(x,y),z) -> and(or(x,z),or(y,z)) or(x,false) -> x or(x,true) -> true or(x,x) -> x -> SRules: AND(and(x3,x4),x5) -> AND(x3,x4) AND(x3,and(x4,x5)) -> AND(x4,x5) OR(or(x3,x4),x5) -> OR(x3,x4) OR(x3,or(x4,x5)) -> OR(x4,x5) Problem 1:
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